The polynomial passes through the point (1 9). Assume the graph continues as indicated by the end behavior shown (1.e., as x -+ 00, y - -00 and as x -+ 00; ] - 00). Note: There is an inflection point at x = 0, i.e., it changes concavity and resembles the shape of a chair. (1, 9) (a) Complete: The degree of the polynomial is Click for List and the leading coefficient is Click for List (b) If the polynomial has the least possible degree, then: -4 15 a Click for List zero; 0 is a Click for List zero; 4 15 a Click for List zero. The least possible value of the degree is |Number (c) Write a possible formula for the polynomial function. While there are many possible answers, report a formula which has the least possible degree. To plot your answer you can click on the Plot icon (P) to the right of the answer box. V =(a) Complete: The degree of the polynomial is Click for List and the leading coefficient is Click for List even (b) If the polynomial has the least possible degre odd(a) Complete: The degree of the polynomial is Click for List and the leading coefficient is Click for List positive (b) If the polynomial has the least possible degree, then: negative(b) If the polynomial has the least possible degree, then: -4 is a Click for List zero; 0 is a single zero; double 4 is a zero. triple